@keyframes rwdcur10898 {
0%,3.9%,100% {cursor:url(data:image/png;base64,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) 1 13, auto;}
4%,7.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
8%,11.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
12%,15.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
16%,19.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
20%,23.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
24%,27.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
28%,31.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
32%,35.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
36%,39.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
40%,43.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
44%,47.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
48%,51.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
52%,55.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
56%,59.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAC5klEQVRYhe1VUUgTYRz/f7dbE91kGxmul829iLsjHwwbo8WVuIceegqSnCMiijFlpcuHICP20IOEggS+yl6kpDgIhkpUMgaum8GQ2oHMuq0zcboNllu1zV6SVJq326b20A++h/u+/+/3/93vO/4H8K+CoqiTh9EHK3Ygk8lwm83mOmgDaL9Dp9PpwTDsndlsftPd3f0hk8nkqm2gaAJut7tWo9Gw2XzqIUVRQY/HM1iK4BYGW9urlPq/JoAQwjiOe1IoFAz++blz4fDH0JnTZ+/PzMwkR0dH5/Zrjgp/NPc+lwSEEMYwzFAul9va3NxMXL9xbdjRZ4/abDarKKHfBoRqdl0BQghYlh3U6XR3NzY2sl6v986J443PGIaZ0mq1YxaLRS/WhChMTEwY0+n0t3A4/Hp2dta0vU8QhnukTrvqdDrn1Wr1MSEdMd/ALsRisVfRaJTu7e2V79xXKpWn1DVSd09Pz2OHwzEs1Fx0YwAAn89niEQiL6anp4sOoLq6Otxut7+1Wq2X9/NQloGlpaXhyclJwenX1tamGxgYWDYajbqyGu0BBgAwPj6uTCQSy11dXbwQIRgMflpfXx8xmUyPipSIT4Cm6YudnZ01pdarVKpal8v1uaOjwyC62R5IAAAwDEM0Ta+WSspmsz8JgqjVaDTnA4GAt1ITZaG9vb2xv79/RaFQ4JXoFP0XCCEQCHzFcXzRbDZfOBIDAADxeJzW6/VXjsxAKBR6LpVKL9XX1wtOxwMxwDAML5PJwhRFWY7EAADA2toa3dTUdAshVJaWpFIDCKEYQRBj+Xz+aTQajYvlV5zAwsICl06nfa2trQ/K4VecAABAQ0PD95aWliGJRPIyEomsiOFWnAAAgN/vn0okEjxJkiNiuVVJIJPJFFQqFWpubr4pl8tZlmUXD9UAAEAqlXpPkuRthUJxFcdxL8dxX0rhVTTHdyKZTBZ4nv8Ri8X6eJ4PVUtXFBBCVXuh/zg0/AKtRQvKdScQ2gAAAABJRU5ErkJggg==) 1 13, auto;}
60%,63.9% {cursor:url(data:image/png;base64,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) 1 13, auto;}
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}
div.testarea{
animation:rwdcur10898 4.1666666666667s linear infinite forwards;
}
